Numerade

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Suppose that Oksana is driving in a car to a friend's house. As she pulls into the friend's driveway, she sees that the odometer shows the number 2222.2 miles. She says to herself, "This number is weird...something really unusual is going to happen today when I am with my friend." This reaction would be an example of the consistency bias. the anchoring-and-adjustment heuristic. the law of large numbers. the representativeness heuristic.

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If it is managed efficiently, Remel, Inc., will have assets with a market value of $ \$ 50.8 $ million, $ \$ 101.1 $ million, or $ \$ 151.4 $ million next year, with each outcome being equally likely. However, managers may engage in wasteful empire building, which will reduce the market value by $ \$ 5.4 $ million in all cases. Managers may also increase the risk of the firm, changing the probability of each outcome to $ 46 \%, 15 \% $, and $ 39 \% $, respectively. a. What is the expected value of Remel's assets if it is run efficiently? Suppose managers will engage in empire building unless that behavior increases the likelihood of bankruptcy. They will choose the risk of the firm to maximize the expected payoff to equity holders. b. Suppose Remel has debt due in one year as shown below. For each case, indicate whether managers will engage in empire building, and whether they will increase risk. What is the expected value of Remel's assets in each case? i. $ \$ 40.4 $ million, ii. $ \$ 46.7 $ million, iii. $ \$ 91.2 $ million, iv. $ \$ 100.8 $ million. c. Suppose the tax savings from the debt, after including investor taxes, is equal to $ 9 \% $ of the expected payoff of the debt. The proceeds from the debt, as well as the value of any tax savings, will be paid out to shareholders immediately as a dividend when the debt is issued. What is the expected value of Remel's assets, including the tax savings, for each debt level in part (b)? Which debt level in part (b) is optimal for Remel? a. What is the expected value of Remel's assets if it is run efficiently? The expected value of Remel's assets if it is run efficiently will be $ \$ \square $ million. (Round to two decimal places.)

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The following hypothetical reaction is first order in A, second order in B, and zero order in C: A+B+C? products What is the correct rate law and the overall order of this reaction?

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Which of the following ideas that would improve programming style is NOT applicable to the following code segment? foo1 = float(input("Enter the first number: ")) bar1 = 3.14159 * foo1 * foo1 print("The area of the circle is: " + str(bar1)) foo2 = float(input("Enter the second number: ")) bar2 = 3.14159 * foo2 * foo2 print("The area of the circle is: " + str(bar2))

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when examining a low carb diet effect on pfk-1 actvoty - would energy production switch to fatty acids and protein?

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11 What is the "genetic code"? Multiple Choice A sequence of nucleotide bases that instructs cells how to make specific protein molecules A sequence of amino acids in proteins that act as enzymes A sequence of proteins embedded in the cell membrane A sequence of amino acids that instructs cells how to make specific nucleic acids

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Which of the following is NOT an example of an autoimmune disorder? A Rheumatoid arthritis B Grave's disease C Mononucleosis D Lupus

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13. [0/1 Points] DETAILS PREVIOUS ANSWERS MY NOTES ASK YOUR TEACHER Use cylindrical coordinates. Evaluate $\iiint_E \sqrt{x^2 + y^2} \, dV$, where $E$ is the region that lies inside the cylinder $x^2 + y^2 = 25$ and between the planes $z = 2$ and $z = 7$. $\frac{3430\pi}{3}$

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Please determine if the following series converge or diverge: 1) $\sum_{n=1}^{\infty} \frac{n!}{n^n}$ 2) $\sum_{n=1}^{\infty} \frac{-1^n}{n^3}$ 3) $\sum_{n=1}^{\infty} \frac{sin(n)}{n^3}$

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2. Consider a particle moving under an attractive central force $f(r) = -\frac{l^2}{mr^3}[1 + \frac{d^2}{r^2}]$, where $l$ is the angular momentum and $d$ is a constant. a. What is the effective potential and make a rough sketch of it. b. Show that the path $r = r_0 + c\theta$, where $r_0$ and $c$ are constants, gives this form of force. c. What is the constant $c$ in terms of $d$ so that the path gives exactly this force? What is the total energy that corresponds to this particular value of $c$?

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james h.